Some applications of the wavelet transform with signal-dependent dilation factor
Time-scale transforms play a fundamental role in the compact representation of signals and images
[1]. Non linear time representation provided a significant contribution to the definition of
more flexible and adaptive transforms. However, in many applications signals are better characterized
in the frequency domain. In particular, frequency distribution in the frequency axis is
strictly dependent on the signal under study. On the contrary, frequency axis partition provided
by conventional transforms obeys more rigid rules.